Recall that the conjugate of the complex number w=a+bi, where a and b are real numbers and i=−1, is the complex number w=a−bi. For any complex number z, let f(z)=4iz. The polynomial P(z)=z4+4z3+3z2+2z+1 has four complex roots: z1, z2, z3, and z4. Let Q(z)=z4+Az3+Bz2+Cz+D be the polynomial whose roots are f(z1), f(z2), f(z3), and f(z4), where the coefficients A,B,C, and D are complex numbers. What is B+D?(<spanclass=′latex−bold′>A</span>)−304(<spanclass=′latex−bold′>B</span>)−208(<spanclass=′latex−bold′>C</span>)12i(<spanclass=′latex−bold′>D</span>)208(<spanclass=′latex−bold′>E</span>)304